For Kant, experiences of beauty, including experiences of beautiful art, are based on the feeling of disinterested pleasure. At first glance, garden-variety emotions don’t seem to play a constitutive role for beauty in art. In this paper I argue that they can. Drawing on Kant’s notion of aesthetic ideas, I will show that garden-variety emotions can function as a driving force for the free use of the imagination: they can enhance the beholder’s activity of freely associating and thus contribute crucially (...) to the free play of the faculties. In doing so, I will develop a more emotion-oriented view of art than is commonly attributed to Kant. I will also argue that there is a lesson to be learned for contemporary aesthetics: emotions not only help us to understand some works of art and to direct our attention, but they also make us engage imaginatively with artworks and make our experiences of art more vivid. (shrink)

This study proposed a children’s digital art ability training system with artificial intelligence-assisted learning, which was designed to achieve the goal of improving children’s drawing ability. AI technology was introduced for outline recognition, hue color matching, and color ratio calculation to machine train students’ cognition of chromatics, and smart glasses were used to view actual augmented reality paintings to enhance the effectiveness of improving elementary school students’ imagination and painting performance through the diversified stimulation of colors. This study adopted the (...) quasi-experimental research method and designs the pre-test and post-test for different groups. The research subjects are the Grade 4 students of an elementary school in Taitung City, Taiwan. The test tools included an imagination test and an evaluation of painting performance ability. The test results of a total of 30 students before and after the experiment included the experimental group that received the children’s digital art ability training system with AI-assisted learning and 30 students in the control group that had not received the teaching were analyzed by covariance. These results were supplemented by the description and interpretation of student feedback, teachers’ reflection notes, and other qualitative data to understand the performance of the students in the experimental group in terms of imagination and painting performance. (shrink)

According to what I call the Merit Principle, roughly, works of art that attempt to elicit unmerited responses fail on their own terms and are thereby aesthetically flawed. A horror film, for instance, that attempts to elicit fear towards something that is not scary is to that extent aesthetically flawed. The Merit Principle is not only intuitive, it is also endorsed in some form by Aristotle, David Hume, and numerous contemporary figures. In this paper, I show how the principle leads (...) to a novel paradox when applied to an undertheorized class of artworks I call ‘seductive works’. These artworks necessarily invite an unmerited response in order to invite a (merited) repudiation of that response. Thus, according to the Merit Principle, they are necessarily aesthetically flawed, which is counter-intuitive. I consider a number of unsuccessful solutions to the paradox that aim to preserve the Merit Principle, before rejecting that principle as it stands. I discuss what is challenging about seductive artworks, before briefly defending a new principle that appeals to a general way that a work’s aesthetic value is conditioned by the constraints under which it operates. This principle not only resolves the paradox, but explains the competing intuitions that give rise to it. (shrink)

The aim of this work is to account for expressions like “Cantor’s diagonal proof is elegant” or “Euler identity is the most beautiful formula of mathematics”. This type of expressions is common among mathematicians; however, they may result in two kinds of puzzled reactions: first, the non mathematician may find the use of the word ‘beautiful’ strange in this context. Second, the mathematician may try to reinterpret mathematical beauty in terms of the principles and precepts of mathematics itself. I present (...) an account of mathematical beauty that offers a way to avoid these puzzled reactions: mathematical beauty is just a type of “normal” beauty and no reinterpretation is necessary. To support this claim, I devise an aesthetic theory -by using insights and findings from experimental psychology, neurology, philosophical and psychological theories of emotion in art, philosophy of music and philosophy of science- that shows that aesthetic judgments in mathematics are genuine aesthetic judgments. (shrink)